Biography

Research Interest

• Spectrum of Darboux-Treibich-Verdier potential and related topics

Education Experience

• 2013 - 2019 | University of Utah | Mathematics | Doctor
• 2010 - 2013 | Tsinghua University | Mathematics | Master
• 2006 - 2010 | East China Normal University | Mathematics | Bachelor

Work Experience

• 2022 - -- | Beijing Institute of Mathematical Sciences and Applications | Assistant Professor
• 2019 - 2022 | Tsinghua University | Postdoc.

Publication

• [1] Z. Chen, E. Fu and C.-S. Lin, Green functions, Hitchin's formula and curvature equations on tori (2026)
• [2] Z. Chen, E. Fu and C.-S. Lin, Green functions, Hitchin's formula and curvature equations on tori II: Rectangular torus (2026)
• [3] E. Fu and C.-S. Lin, Monodromy of generalized Lam\'e equations with apparent parameters, I (2026)
• [4] E. Fu and C.-S. Lin, Classification of spherical metrics on tori with four half periods as conic singularities, I (2026)
• [5] Z. Chen, E. Fu and C.-S. Lin, Generic non-degeneracy of critical points of multiple Green functions on torus and applications to curvature equations, J. Reine Angew. Math. (Crelle's Journal), 2026(831), 213--232 (2025)
• [6] E. Fu, Spectrum of the Lamé operator along Reτ = 1/2: The genus 3 case, J. Differ. Equ., 414, 310-347 (2025)
• [7] E. Fu, Deformation of the Spectrum for Darboux-Treibich-Verdier potential along Reτ = 1/2, J. Spectr. Theory, 13, 347–381 (2023)
• [8] Z. Chen, E. Fu and C.-S. Lin, A necessary and sufficient condition for the Darboux-Treibich-Verdier potential with its spectrum contained in R, Amer. J. Math., 144(3), 851–872 (2022)
• [9] E. Fu, Spectrum of the Lamé operator and application, I: Deformation along Reτ = 1/2, Adv. Math., 383(107699) (2021)